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Paper Abstract and Keywords
Presentation 2006-07-03 14:45
Exact Model Structure Simplification via Immersion to Polynomial Systems
Toshiyuki Ohtsuka (Osaka Univ.)
Abstract (in Japanese) (See Japanese page) 
(in English) Although a state-space representation of a nonlinear system can consist of a various kind of functions, its model structure can be simplified to rational functions or polynomial functions via a mapping called immersion, while preserving the input/output mapping exactly. An immersion is a mapping of the state and, in most cases, maps the state to a higher dimensional space. In this paper, the necessary and sufficient condition for immersibility of a given system into a polynomial system is characterized in terms of the finiteness of a certain field. This algebraic condition is so mild that almost all practical systems can be immersed into a polynomial systems.
Keyword (in Japanese) (See Japanese page) 
(in English) nonlinear systems / input-output map / state-space representation / immersion / / / /  
Reference Info. IEICE Tech. Rep., vol. 106, no. 135, NLP2006-27, pp. 31-34, July 2006.
Paper # NLP2006-27 
Date of Issue 2006-06-26 (NLP) 
ISSN Print edition: ISSN 0913-5685
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Conference Information
Committee NLP  
Conference Date 2006-07-03 - 2006-07-04 
Place (in Japanese) (See Japanese page) 
Place (in English) Kanazawa Univ. 
Topics (in Japanese) (See Japanese page) 
Topics (in English)  
Paper Information
Registration To NLP 
Conference Code 2006-07-NLP 
Language Japanese 
Title (in Japanese) (See Japanese page) 
Sub Title (in Japanese) (See Japanese page) 
Title (in English) Exact Model Structure Simplification via Immersion to Polynomial Systems 
Sub Title (in English)  
Keyword(1) nonlinear systems  
Keyword(2) input-output map  
Keyword(3) state-space representation  
Keyword(4) immersion  
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1st Author's Name Toshiyuki Ohtsuka  
1st Author's Affiliation Osaka University (Osaka Univ.)
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Speaker Author-1 
Date Time 2006-07-03 14:45:00 
Presentation Time 25 minutes 
Registration for NLP 
Paper # NLP2006-27 
Volume (vol) vol.106 
Number (no) no.135 
Page pp.31-34 
#Pages
Date of Issue 2006-06-26 (NLP) 


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